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12:43 AM
@KyleKanos Not that it bothers me, but there was a PhD student who attacked a post-doc with a sword at Georgia Tech a few years ago.
I mean, the attack bothered me. I'm saying the comic didn't... just to be clear. Haha
 
@tpg2114 .....like a real sword & not a cosplay/LARP foam one?
 
Yeah, a real one
 
Note to self: Do not become post-doc at Georgia Tech.
 
Was there an arrest made?
 
Yeah, immediately. The guy went to jail, he's out now and back home in India
 
12:45 AM
Interesting
And the post-doc?
 
He was my TA for structural analysis -- he actually emailed a friend of mine from undergrad when he got out, wanted to collaborate on some research
He's okay, all things considered. Lost most of the use of his left hand
The post-doc shared a lab with a good friend of mine
 
@tpg2114 All over some girl....
 
@KyleKanos Wars have been fought over a girl. Besides, bat-shit crazy doesn't need much of an excuse.
It could have just as easily been not holding the elevator door or something
People are strange enough at GT that nobody reported a dude wandering around campus with a sword. His car was like 2 miles from the aerospace building, he walked right through the heart of campus in the middle of the day with a sword
And nobody thought anything of it
 
Swords are scary things. Even in incompetent hands.
@tpg2114 It wouldn't have draw a batted eye in Santa Barbara either.
The Tai Chi guy held weapons practice on the Chancellor's Lawn every week.
 
@dmckee We have DragonCon and MomoCon take over campus during various breaks when the conferences are in town. People running around in costume with weapons is pretty normal
 
12:53 AM
@tpg2114 There's an East-Asian institute on campus here, with quite a collection of...*artifacts*. You wouldn't even have to bring your own sword, I guess.
 
Swords, glaives, spears...
But you had to have approval before you could come to that workout.
 
Though you'd have to have the desire to slice someone up during its opening hours...
 
user54412
@bolbteppa physics.stackexchange.com/questions/401/… might be a good place to start
 
Haha thanks but I don't think such a program will show me how to determine the projections of the ellipsoidal coordinates onto Cartesian axes, I don't think anybody has ever done it :(
 
user54412
ah yeah - I can't really help there
 
12:59 AM
Science is hard
3
 
@tpg2114 That's why I'm doing my best to leave it
 
@KyleKanos What do you have in mind?
 
Quantitative Finance
 
All the alternatives that interest me are also hard.
 
I have an in over at Wells Fargo in Charlotte
 
1:03 AM
I spent all weekend writing python scripts using VTK to do some analysis, it's taking forever to run and it's very sensitive to the choice of parameters
 
Yeah, that's not going to be any easier, but they say the paycheck is sweet.
 
I have to learn stochastic calculus by December
And C++
 
@KyleKanos Good luck... I tried to take that class, I didn't make it 2 lectures before it was so far beyond me I dropped it
 
Well, hit the books about the math, and you poor bastard about c++.
 
The professor said "This is easily the most difficult math class that is offered"
 
1:04 AM
Do they at least give you a specified subset to understand?
 
@tpg2114 I'm registered for an "intro" course on that (400 level), plus I've been studying on my on
 
@tpg2114 FSM! Then I don't want to know about it. Coordinate-free, differential geometry did for me.
 
@dmckee No, but I know that's what they use
 
@KyleKanos I jumped into the graduate level class and I didn't have any classes in real analysis prior to it... bad idea
 
That's a problem because it is a big language and there are a lot of different ways to use/approach it.
 
1:07 AM
The language is small... the disgusting number of libraries make it overwhelming. I spent like 2 months trying to figure out what linear algebra library to use
And I ended up just picking one and running with it pretty much arbitrarily
 
@tpg2114 With meta-programming and all the 2011 extensions I don't think it is fair to characterize it as small. I admit it is not Ada...
 
I'll just have to teach them that Fortran is superior, that's all
 
C is a nice small language. With a nice small book. Except that there isn't a completely up to date version of K&R anymore (and now R is gone to the big free access memory in the sky).
 
Augh. If an author has a seemingly random $a_z$ in an equation, what would you guys assume it was?
 
@AmagicalFishy What subject?
 
1:10 AM
E&M, it's an equation for the magnetic field
B_0 sin(wt) a_z
 
@AmagicalFishy The real coefficient of the zth term. Unless it's QM in which case it is a complex coefficient.
 
user54412
wonder if that's supposed to be \hat{e}_z
 
I think that Chris may have the right answer to this instance, though.
 
That's what I was thinking, but he's got an a_z^2 in the (not-very-explained) step in between the presentation and the answer
(I'm real bad at E&M and trying to go through this book, 2008+ solved E&M problems, to ... not suck)
(The downside of having so many problems so packed together is that some of the answers are difficult for me to follow)
 
I'd need more context. Look closely at the question and any accompanying diagrams, of course.
 
1:16 AM
I'm going to go through it again and see if I can figure it out; if anyone's curious, I'll report back
 
Side thought on the "carry swords across campus" bit. I was recalling a time a couple of decades ago. I doubt you'd be allowed to get away with that most place these days.
I mean, all the building at my current place and the national lab I go to say that "Dangerous Weapons" are forbidden.
And I keep wondering about the not so dangerous kind.
 
@dmckee Ever break a CD in half? Sharper than most knives. Anything can be a weapon, and non-weapons can be dangerous
Not so dangerous weapons... mace (the spray, not a spiked ball on a stick)? Maybe non-lethal and self-defense weapons?
That's all I can come up with though, and I bet those would still be forbidden
 
@tpg2114 The security professional know that. And any amateurs who bother to learn anything and think about it, but neither group set policy or writes the silly signs.
I sometimes carry an umbrella that could be put into service as a baton. Or a cane--I plead a trick knee that gives out unexpectedly from time to time, which was true for a while but hasn't happened in years..
And my fitness routine is martial arts, because I need there to be other people expected me or I skip too much.
But against a sword all that is pretty weak, and against a gun? You'll need luck to even have a fighting chance.
 
I don't really think about it all that much actually. I stay out of areas I shouldn't be, I avoid situations that I shouldn't be in
And other than that, I figure if something happens, it happens and it's my time. C'est la vie
 
1:33 AM
Avoiding dangerous situation is your number one self defense technique. Most reliable thing going. Item two is a willingness to employ sneaker-do and get the heck out of dodge.
 
Yup, there's no shame in avoiding confrontation. And always hanging out with a friend who is slower than you are :)
 
I don't have to out run the bear...
Most of the martial artist I know--even the guys who are slick as ice on the mat--are very big on avoiding situations. Too many variable, too much risk, no reward.
 
 
3 hours later…
4:07 AM
Came across a little piece of fiction published in Nature: Tony Ballantyne's "If Only ...". It's short and I suspect that most Physics SE users will appreciate it.
 
 
4 hours later…
8:00 AM
0
Q: Delay in awarding two badges for same event

FlorisJust today, I answered an interesting question about the intensity of sunrise in Australia vs Asia. When my accepted answer hit the 10 upvotes, I received ("instantly", or so it seemed) the "nice answer" badge. But since it was an accepted answer, I would have thought I hit the conditions for the...

 
 
2 hours later…
10:07 AM
Hi,
Does anyone know the story behind the user "Ron Maimon"? I've seen a couple of his answers recently, but currently he seems to have left the site (suspension)
Some of his answers are really good.
 
 
3 hours later…
Jim
1:23 PM
@Phonon Ron Maimon left of his own volition. It was about the same time I joined I think. If I recall (and there's a good chance I don't), he left because he was fed up with the politics of the site and several of the inner workings. And yes, his answer are usually decent
 
@Jim ah okay, thanks for the info.
 
 
1 hour later…
2:52 PM
@Phonon If you're really interested, search the Meta site for his name & you'll see some details (Mods & SE employees keep a lot of details private as a matter of policy). He (along with former users Dilaton & Dimension10) runs PhysicsOverflow, which is supposed to be like MathOverflow but for physics.
If you browse PhysicsOverflow, you'll note that they take Physics.SE questions & answers and repost them there.
It's all legal (SE is CC-by-SA), but it seems a liitle dishonest to me because it inflates their question content
 
ah I see
yeah I understand, very strange
but what's their purpose?
if they're just re-doing what's already been done in physics.se
 
They feel Physics.SE is rejecting "perfectly legitimate & advanced theoretical questions" on the basis that it "looks" like homework
Plus they also like to be rude
 
wow...
 
I'm not kidding about that last comment too
 
such nonesense
yeah I know man
 
3:02 PM
They honestly feel that informing someone is wrong should not be done in a civil manner, that they should insult the person
 
hahahahaha
yeah 0 tolerance
so they just bash people right off
and how is the user-base number at the moment?
do they have more users already than Physics.SE does?
 
@Phonon As far as I can tell, they reserve it for crackpots & not the general public
 
:))
then we may still be in the majority :D
 
@Phonon I sincerely doubt it, but their true numbers are entirely hidden because they import Physics.SE users into their user-base, even if that person doesn't actually contribute
 
yep exactly
well at least I can say I have some idea what's going on
thanks for the info
 
3:07 PM
No problem
 
good to know these things, specially since I'm new to physics.sE
3 weeks ago finally decided to make an account and starting contributing as well, before I was always being led here by google
(starting to contribute*), I have to run off now, cya later mate.
 
Bye
 
Jim
3:56 PM
speaking of the importing users from SE, overflow has a profile for me with some of my answers (no surprise) but also they have some questions attributed to it that I never asked
There must be a second Jim. I must find him and destroy him
 
@Jim There's more than just another Jim:
 
Jim
omg theres 13
 
Yep
Bet you one of those cats asked a Q that was imported over
 
Jim
Yep. But I'm not worried. I have more rep than all of them combined. I think that makes me the king of the Jims
 
Haha
Is that a title worth having?
 
Jim
4:00 PM
Meh, it comes with a parking space and diplomatic immunity. Plus all the other Jims have to call me "My Liege" or something like that
 
If we all changed our names to Jim, would we become Jim.SE?
 
@Jim Well that very well may be worth it
 
Jim
No, I think Jim.SE answers questions about Jim
 
@ACuriousMind As long as we don't have to talk about Gym's, I'm okay with being Jim
 
Jim
I think we'd be Physics.Jim
Ok, no more talk about changing our names to all Jim. You're starting to make me scared for my title
I'm going to lunch. When I get back, there better not be 20 new Jims
 
4:04 PM
@Jim Challenge accepted. ;)
 
4:47 PM
Hmmm changing my name to Jim would help alleviate the Kyle problem a bit ;)
 
0
Q: Are antiparticles just particle-shaped holes?

KidElephantIf particles are simply regions of space where certain quantum fields have non-zero divergence, are anti-particles simply the corresponding regions of opposite divergence? This seems like the intuitive answer, especially when considering the process of annihilation. I have heard before that a...

That's clever.
 
5:06 PM
@KyleKanos Isn't that what "positrons are holes in the Dirac sea" is about?
 
I'm an astrophysicist, I am not very much aware/educated in Many-body theory
 
Nothing to do with many-body, the Dirac sea was one of the bizarre interpretations the early quantum mechanics came up with when confronted with the strange results of QFT
Basically, yes, you can think of particles as holes in an otherwise filled space, but you can also just stick to particles as you naively imagine them
 
Yep, unawares of QFT too
 
The viewpoints are equivalent, and it's really one of these eternal "But what is the world REALLY like?" battles
 
I see
I do hydrodynamics, sometimes magneto- hydrodynamics.
And sometimes with a Fokker-Planck type equation thrown in there for S&Gs
Okay, not really for S&Gs, but for research work
 
user54412
5:18 PM
@Kyle (!Kanos) I've been very distracted by your asymmetric orbits question
 
@ChrisWhite I still got pinged :/
 
user54412
lol
 
user54412
I've written a short python program that animates the orbits, and one thing that occurs to me is that we're not exploring the full potential well anyway
 
Does anyone else see a guy excitedly raising his arms into the air when someone writes " lol "? I can't unsee it.
 
o/
^ that's waving arms
lol looks more look like
Which, I think, is an apt image
 
user54412
5:24 PM
It's kinda obvious in retrospect, but it took me a colored plot of the potential to see it. See for instance v0=1, q=0.7, Lz=0.05, R0=0.3, z0=0.1, vR0=1, vz0=0.1 for time 200:
 
user54412
user image
3
 
user54412
even the orbits that eventually fill space symmetrically don't reach everywhere kinetically allowed, so it's not unthinkable that there could be separate islands in phase space
 
user54412
each one might be filled ergotically, but they are dynamically distinct
 
user54412
and then the symmetry is simply broken by the asymmetric initial conditions, which chooses an island
 
user54412
it's weird that the islands overlap, but that's just in the 2D projection onto (R,z)-space of the 4D phase space
 
6:06 PM
@ChrisWhite huh that's pretty interesting
you could do this with surfaces of section too (bit of an obscure/arcane technique, but it works here I'm pretty sure... let me dig up a plot)
those are the same parameter choices and same layout as the plots in my question
oh and those are $z=0$, $p_z>0$ surfaces of section (the points)
 
user54412
6:30 PM
Well, that's an asymmetrically placed island alright
 
user54412
I suppose one could take a plot like the top left one, overplot the results from the normal ICs and the z-reversed ones in different colors, and slowly vary the parameters toward the bottom left one
 
user54412
And probably the ring will at some point bifurcate and all of one color goes up while the other goes down
 
user54412
The bottom right plot reminds me of those KAM theory/invariant tori we once touched on in a dynamics course (wish I had studied that more)
 
6:49 PM
@Jim hahaha I just got to read your messages from earlier Jim :D
yeah I had no idea about this physicsoverflow site until Kyle told me about it today
 
@ChrisWhite I think I'm missing something about your plots... are there supposed to be 2 line colours?
 
user54412
@Kyle I'm just thinking if you redid the upper left or upper right surface of section, but flipped the sign of z_0 and \dot{z}_0 (or just reversed your p_z>0 criterion I guess), you'd get points along the same curve. But if you did it in the lower left plot, you'd get points along a curve that mirrored the one shown across v_R=0.
 
@Jim it is a pity mainly to see that people are stumbling and wasting time over such silly things instead of just doing physics...what is we are all here for anyway.
 
user54412
But surely one can smoothly vary the parameters and initial conditions from one plot into the other, so there must be some sort of bifurcation (defined loosely).
 
@ChrisWhite I agree
but was wondering about your plot... you're saying something about colours, but I only see one coloured line (and two backgrounds, but I understand what those are showing)
 
user54412
6:57 PM
Oh sorry - I didn't plot different lines myself
 
user54412
That's just the one orbit, with the Phi>E and Phi<E regions of space
 
ah ok
I wonder if I could get my code to spit out a bunch of surfaces of section - it's old, from back when I was only a couple weeks into learning python, so it's very... well, 'bad' is the word that comes to mind
 
user54412
I'm tinkering with mine now - it's not particularly pretty (or fast)
 
I'm fussing with some actual work right now, but might tinker a bit later today
 
 
2 hours later…
9:26 PM
Anybody around? I have some questions about interpreting something
 
lurking, what's up?
 
I'm using VTK to compute the volume given a shell (generated by an isosurface). In the code, it computes volume and then the "volume projected on each axis" and I'm unsure what that projection represents.
In the code it does:
xavg = (x[0] + x[1] + x[2]) / 3.0;
vol[0] += (area * u[0] * xavg);
 
vtk?
 
Where u[0] is the x componet of the normal vector on the shell. So it's adding up the area times the normal times the average X value of the triangle on the surface
 
nevermind, googled
 
9:29 PM
And calling that the "projection of the volume"
But I'm not sure what exactly that represented in physical terms.
 
ok so still dissecting the code... what is x[i]?
 
x coordinate
 
of...?
 
The surface is represented by triangles, so it's looping over each triangle
On the surface
 
you have a shell, it doesn't have a unique coordinate?
ah hm ok
 
9:33 PM
Finding the X coordinate of the centroid
Is what xavg is
 
so (xavg, yavg, zavg) is the centroid of the triangle?
 
Right
And u[0] = n_x, u[1] = n_y, u[2] = n_z, the components of the normal vector of the surface
And area is the area of the triangle
 
is u a unit vector?
 
Yes
I just can't picture what this is a measure of
 
hm
area * u[i] is the vector area
 
9:36 PM
Right, and xavg is the coordinate of the centroid, but I don't know what that matters
 
yeah so I'm now caught up with what is actually represented, trying to think of a geometrical meaning
are the volume and these 'volume projections' related somehow? maybe v^2 = vx^2 + vy^2 + vz^2?
 
Yes -- the comments say:
// Volume under triangle is projected area of the triangle times// the average of the three z values
It's using the Maximum Normal Unit Component method of computing the volume, so the total volume is:
this->Volume = (kxyz[0] * vol[0] + kxyz[1] * vol[1] + kxyz[2] * vol[2]);
Where the kxyz are called " weighting factors for the maximum unit normal component (MUNC)"
 
ok I think I get it
now to try and use words :/
if I take an arbitrary triangle and draw 3 lines in the xhat direction joining the vertices and the y-z plane, I outline a solid, a sort of triangular prism with crooked ends
I think that's the volume being computed for each triangle, and you can repeat the exercise along the other 2 axes for the other volumes
 
Okay, so when you sum that up over the entire surface, what "volume" is that? Or is there no real interpretation to it, other than it's added together with a weighting factor?
 
I think all three are valid approximations of the volume?
but you get greater accuracy by combining them in a particular way with the weights?
 
9:50 PM
That could be
 
note that this is pretty speculative
 
Much better than what I came up with
 
if you look at it, vol[0] has dimensions of volume
(weights are dim-less right?)
 
Yeah, they are
 
yeah thinking about it this is right
if your mesh has some particular symmetries then v = v[0] = v[1] = v[2], but in the more general case v[0], v[1] and v[2] will either over or under-estimate depending on the details
 
9:52 PM
Yeah, in some cases v_z is negative
But the others are positive and total volume is positive
I'm guessing for a spherical surface, all three would be equal
 
what do you mean by spherical surface?
you have a mesh of points, at best you have an approximation to a sphere
 
If your triangles made a sphere
Right. In the limit you actually got a sphere
So small triangles
 
yeah
better test would be a cube
or maybe not... the cube is kind of trivial
reducing to 2 dimensions, the picture I sort of have in mind is like this:
dot being the centroid, the red and blue regions are areas that carry some sort of information about the area of the triangle, combining them cleverly you can get an even better estimate
all a bit heuristic of course
 
Yeah, makes sense. I was kinda hoping it would be a measure of the size in X somehow
Cause the surface is really an isosurface in (x,y,t) space and I need some measure of it's size in (x,y) space. Like a maximum area, or average area, or... something along those lines of a cross-sectional plane
 
10:18 PM
does the volume projected to an area on x-y not work for you?
like, if you took all your (x,y,t) points and plotted y vs x, you could just make some measurement of that set of points?
 
Perhaps. I'll have to play with it. Unfortunately finding the isosurfaces and stuff is very expensive
So "playing" with the data is not cheap. And I haven't been able to produce a similar, smaller dataset yet
 
can't you just compute an isosurface and store it?
 
I tried to do that, but pickling the VTK object didn't work and I didn't realize it until it ran for awhile :/
So I'm trying to salvage what I have access to before I have to go back and re-run the analysis for 3-4 days
 
ah nod
 
 
1 hour later…
11:41 PM
If any of you guys have ever seen Borel summation (which I'd expect a physicist to have seen) - Lebesgue theory claims to offer the most general claims on when it's possible to interchange summation and integration. Does this justify doing it in Borel summation - where you're dealing with a divergent series?
 

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